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# Title: [Continens Declarationem Dialecticae P. Rami facilem, & expeditam adhibitis una praeceptis & regulis D. Philippi Melanchthonis] Continens Declaratio-||nem Dialecticæ P. Rami facilem, & ex-||peditam adhibitis vnà præceptis & regu-||lis D. Philippi Melanchthonis|| (shelfmarks Leibn. Marg. 141, Stück 3; Leibn. Marg. 141)
# Folio 277, page id 1677996064:0280
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 51 lines, status machine
# Lines: 51 recognised, mean confidence 0.82
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AII
san
depectull. Buila
e1 ii qua
rosectuum a
lallomp.
me Vu
derdulumileor
cuuit nimal. PH.
aumarniu eol.
De Cacris iflulaliunu
CrescamEIHeMCA.
cem. Man. Monvale.
olem P. dIIaAI
omgenis praedi.
catum est cmrb, e1
Germaicarellineu
ViAatele M I. MI
biiasselum.
TrDTCET SPETOOISTTCL 277
P H. Cognour ista in copicis. Ouarta regula est.
Ab eoquodinesper se ad aliud quod per
accidens accedit no cstbonacoenleque
TIa, nCCCCONETA. POL. Vocant Elenchum acci-
dentis es caussa accidentariae. Sed es hocnotandu
est quedam aequaliter assecta esse, e reciprocé ar-
ui, quaedam non, es non reciprocari, viomniaco-
munia cum minus communibus. Videtur es adius
Ctum comune porissimu notari. NVon. n. dicere potes.
Niger est athiops.
Ergo Coruus est. Aristot. discreuit it a res quod
videret quaedam per se es proprie competere, quae-
dam nolamo, forruito, accidentaliter. Id in quibus
fat, topica consulatur. PH. R ecicatur hic qua-
cuor per le modi, quorum primus hr: cum Modiper se.
detinicio rel porres detinicionis, velidem
de seiplo praedicatur. Sccundus: cum pro-
pria passio de lubiecto dicitur. Tertius:
cum iplum sublctere de relingulari, qua
iam existic, dicitur, ve Cicero (Avineret,
eAt. Duarcus; cum proprii effectus de pro-
priiscausis relconera enuncianturrepi
Aorpin(iEdC. P O L. Longe sunt plures modi
siene ininmentione audiuisti. Inde haec doctrina est
repecenda. Vbicunq, proprietas es aequalitas affe-
clionis est, nihulque accidentarium, ibi per se mo-
dus est.
PH. Ouinta regula est: Pugnantia HOI
cribuuncurrni d cidem simul ex respectu
Siu ldem. Hoc axioma memini proprietatem op-
posito-